What is the simplest form of the expression ?
\[3\sqrt{128a ^{13}b ^{6}}\]
that's a^13 and b^6
Bit different from last time, if it isn't \(\ \sqrt[3]{128a^13b^6}\) then it's a square root √128 gives me a decimal. So I'm going out on a limb and going to assume you made a typo? Unless you're suppose to take a portion of it, like √24, √24 = 2√6 because 4 * 6 = 24, √4 = 2. It'll still be the same when you multiply it out again.
Yes it's the little 3
It's quite easy actually. Is it \(\ \sf \sqrt[3]{128a^13b^6} \) or 3√(128a^13b^6) ?
The first one
k, \(\ \sf 128^{1/3} = 4\sqrt[3]{2} \) Now because of the "13^1/3" I'd just leave it as \(\ \sf 4\sqrt[3]{2} \times \sqrt[3]{a^{13}b^6}\) The idea is still the same if you want to simplify it.
4^3 = 64, 64 * 2 = 128 but 2^1/3 doesn't fit in, you would get a nasty decimal. So just keep it as \(\ \sf 4\times\sqrt[3]{2} \)
Hmm.. lemme see if i can show you the choices
k
Brb
B. \[4a ^{4}b \sqrt[3]{a4a ^{4}b \sqrt[3]{a2a ^{4}b ^{2}\sqrt[3]{4a}}}\]
C. \[4a ^{4}b ^{2}\sqrt[3]{2a}\]
D. \[4a ^{4}b \sqrt[3]{a}\]
A was wrong it says none of these
From just looking at these I would say it's "None of these"
lol but it's wrong
Are you sure you posted these options correctly?
Yes I did
Yeah she right A is wrong ^^
Omg X_____X I mixed them up... it was a^13 and b^6...
Yeah. I got C, hopefully my calculations were correct cx
Yes it is
Ok i trust you so i'll go w/ C.
kk :3
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